Hello, I need help in the following questions please:

PLEASE MAKE SURE TO LEAVE A DETAILED ANSWER FOR EACH ANSWER THANK YOU VERY MUCH

Question 1 (1 point) v' Saved When determining the number of possibilities, which of the following is used when order matters? 0 Linear system Q Combinations @ Permutations O Pascal's triangle Question 2 (3 points) J Saved Canadian postal codes are of the form "letter number letter number letter number,\" such as K2N 3P8. In the province of Ontario all postal codes must begin with K, L, M, N, or P. How many postal codes are possible for Ontario? Include evidence of your work by typing out your full solution. Question 3 (3 points) ~/ Saved A passcode for a secure website has 6 digits. The first digit cannot be 0. The final 6- digit passcode must be an even number. No digit can be repeated. How many different passcodes are possible? Include evidence of your work by typing out your full solution. Question 4 (1 point) \\/ Saved In a cribbage game with 2 people, each player is dealt 6 cards to start a round. How many 6-card hands are possible? Include evidence of your work by typing out your full solution. Question 5 (3 points) v' Saved Suppose the city of MISSISSAUGA has a contest where they arrange the letters of their city name in a particular order. The city residents have to guess which order the city has chosen, and the winner gets $10 000. The rules allow people to submit more than one entry, but they each have to be mailed individually. A friend of yours wants to mail every possible entry to be guaranteed to win the $10 000. Use a mathematical argument to explain to your friend why this isn't a good idea. Include evidence of your work by typing out your full solution. Question 6 (2 points) ~/ Saved A family has 3 boys and 5 girls. In how many ways can their parents choose a basketball team of 5 people? Include evidence of your work by typing our your solution. Question 7 (3 points) \\/ Saved A family has 3 boys and 5 girls. How many of these teams of 5 will contain at least 3 girls? Use the indirect approach to find the answer. Include evidence of your work by typing out a solution. Question 8 (2 points) J Saved A family has 3 boys and 5 girls. How many of these teams of 5 will contain exactly 2 boys? Include evidence of your work by typing out your full solution. Question 9 (1 point) \\/ Saved When trying to determine the number of boys in the classroom, the teacher counts the number of girls and subtracts this from the total. This is an example of the direct method. Question 10 (2 points) v' Saved A pharmacist uses 6 separate weights: 1g, 2g, 4g, 8g, 16g, and 32g. If the pharmacist can combine these weights to create new weights, how many different weights are possible? Include evidence of your work by typing out your full solution. Question 11 (2 points)